code: def partition_graph(
      g,
      graph_name,
      num_parts,
      out_path,
      num_hops=1,
      part_method="metis",
      balance_ntypes=None,
      balance_edges=False,
      return_mapping=False,
      num_trainers_per_machine=1,
      objtype="cut",
      graph_formats=None,
  ):
      """Partition a graph for distributed training and store the partitions on files.
  
      The partitioning occurs in three steps: 1) run a partition algorithm (e.g., Metis) to
      assign nodes to partitions; 2) construct partition graph structure based on
      the node assignment; 3) split the node features and edge features based on
      the partition result.
  
      When a graph is partitioned, each partition can contain *HALO* nodes, which are assigned
      to other partitions but are included in this partition for efficiency purpose.
      In this document, *local nodes/edges* refers to the nodes and edges that truly belong to
      a partition. The rest are "HALO nodes/edges".
  
      The partitioned data is stored into multiple files organized as follows:
  
      .. code-block:: none
  
          data_root_dir/
            |-- graph_name.json     # partition configuration file in JSON
            |-- node_map.npy        # partition id of each node stored in a numpy array (optional)
            |-- edge_map.npy        # partition id of each edge stored in a numpy array (optional)
            |-- part0/              # data for partition 0
                |-- node_feats.dgl  # node features stored in binary format
                |-- edge_feats.dgl  # edge features stored in binary format
                |-- graph.dgl       # graph structure of this partition stored in binary format
            |-- part1/              # data for partition 1
                |-- node_feats.dgl
                |-- edge_feats.dgl
                |-- graph.dgl
  
      First, the metadata of the original graph and the partitioning is stored in a JSON file
      named after ``graph_name``. This JSON file contains the information of the original graph
      as well as the path of the files that store each partition. Below show an example.
  
      .. code-block:: none
  
          {
             "graph_name" : "test",
             "part_method" : "metis",
             "num_parts" : 2,
             "halo_hops" : 1,
             "node_map": {
                 "_N": [ [ 0, 1261310 ],
                         [ 1261310, 2449029 ] ]
             },
             "edge_map": {
                 "_N:_E:_N": [ [ 0, 62539528 ],
                               [ 62539528, 123718280 ] ]
             },
             "etypes": { "_N:_E:_N": 0 },
             "ntypes": { "_N": 0 },
             "num_nodes" : 1000000,
             "num_edges" : 52000000,
             "part-0" : {
               "node_feats" : "data_root_dir/part0/node_feats.dgl",
               "edge_feats" : "data_root_dir/part0/edge_feats.dgl",
               "part_graph" : "data_root_dir/part0/graph.dgl",
             },
             "part-1" : {
               "node_feats" : "data_root_dir/part1/node_feats.dgl",
               "edge_feats" : "data_root_dir/part1/edge_feats.dgl",
               "part_graph" : "data_root_dir/part1/graph.dgl",
             },
          }
  
      Here are the definition of the fields in the partition configuration file:
  
      * ``graph_name`` is the name of the graph given by a user.
      * ``part_method`` is the method used to assign nodes to partitions.
        Currently, it supports "random" and "metis".
      * ``num_parts`` is the number of partitions.
      * ``halo_hops`` is the number of hops of nodes we include in a partition as HALO nodes.
      * ``node_map`` is the node assignment map, which tells the partition ID a node is assigned to.
        The format of ``node_map`` is described below.
      * ``edge_map`` is the edge assignment map, which tells the partition ID an edge is assigned to.
      * ``num_nodes`` is the number of nodes in the global graph.
      * ``num_edges`` is the number of edges in the global graph.
      * `part-*` stores the data of a partition.
  
      As node/edge IDs are reshuffled, ``node_map`` and ``edge_map`` contains the information
      for mapping between global node/edge IDs to partition-local node/edge IDs.
      For heterogeneous graphs, the information in ``node_map`` and ``edge_map`` can also be used
      to compute node types and edge types. The format of the data in ``node_map`` and ``edge_map``
      is as follows:
  
      .. code-block:: none
  
          {
              "node_type": [ [ part1_start, part1_end ],
                             [ part2_start, part2_end ],
                             ... ],
              ...
          },
  
      Essentially, ``node_map`` and ``edge_map`` are dictionaries. The keys are
      node etypes and canonical edge types respectively. The values are lists of pairs
      containing the start and end of the ID range for the corresponding types in a partition.
      The length of the list is the number of
      partitions; each element in the list is a tuple that stores the start and the end of
      an ID range for a particular node/edge type in the partition.
  
      The graph structure of a partition is stored in a file with the DGLGraph format.
      Nodes in each partition is *relabeled* to always start with zero. We call the node
      ID in the original graph, *global ID*, while the relabeled ID in each partition,
      *local ID*. Each partition graph has an integer node data tensor stored under name
      `dgl.NID` and each value is the node's global ID. Similarly, edges are relabeled too
      and the mapping from local ID to global ID is stored as an integer edge data tensor
      under name `dgl.EID`. For a heterogeneous graph, the DGLGraph also contains a node
      data `dgl.NTYPE` for node type and an edge data `dgl.ETYPE` for the edge type.
  
      The partition graph contains additional node data ("inner_node") and
      edge data ("inner_edge"):
  
      * "inner_node" indicates whether a node belongs to a partition.
      * "inner_edge" indicates whether an edge belongs to a partition.
  
      Node and edge features are splitted and stored together with each graph partition.
      All node/edge features in a partition are stored in a file with DGL format. The node/edge
      features are stored in dictionaries, in which the key is the node/edge data name and
      the value is a tensor. We do not store features of HALO nodes and edges.
  
      When performing Metis partitioning, we can put some constraint on the partitioning.
      Current, it supports two constrants to balance the partitioning. By default, Metis
      always tries to balance the number of nodes in each partition.
  
      * ``balance_ntypes`` balances the number of nodes of different types in each partition.
      * ``balance_edges`` balances the number of edges in each partition.
  
      To balance the node types, a user needs to pass a vector of N elements to indicate
      the type of each node. N is the number of nodes in the input graph.
  
      Parameters
      ----------
      g : DGLGraph
          The input graph to partition
      graph_name : str
          The name of the graph. The name will be used to construct
          :py:meth:`~dgl.distributed.DistGraph`.
      num_parts : int
          The number of partitions
      out_path : str
          The path to store the files for all partitioned data.
      num_hops : int, optional
          The number of hops of HALO nodes we construct on a partition graph structure.
          The default value is 1.
      part_method : str, optional
          The partition method. It supports "random" and "metis". The default value is "metis".
      balance_ntypes : tensor, optional
          Node type of each node. This is a 1D-array of integers. Its values indicates the node
          type of each node. This argument is used by Metis partition. When the argument is
          specified, the Metis algorithm will try to partition the input graph into partitions where
          each partition has roughly the same number of nodes for each node type. The default value
          is None, which means Metis partitions the graph to only balance the number of nodes.
      balance_edges : bool
          Indicate whether to balance the edges in each partition. This argument is used by
          the Metis algorithm.
      return_mapping : bool
          Indicate whether to return the mapping between shuffled node/edge IDs and the original
          node/edge IDs.
      num_trainers_per_machine : int, optional
          The number of trainers per machine. If is not 1, the whole graph will be first partitioned
          to each trainer, that is num_parts*num_trainers_per_machine parts. And the trainer ids of
          each node will be stored in the node feature 'trainer_id'. Then the partitions of trainers
          on the same machine will be coalesced into one larger partition. The final number of
          partitions is `num_part`.
      objtype : str, "cut" or "vol"
          Set the objective as edge-cut minimization or communication volume minimization. This
          argument is used by the Metis algorithm.
      graph_formats : str or list[str]
          Save partitions in specified formats. It could be any combination of ``coo``,
          ``csc`` and ``csr``. If not specified, save one format only according to what
          format is available. If multiple formats are available, selection priority
          from high to low is ``coo``, ``csc``, ``csr``.
  
      Returns
      -------
      Tensor or dict of tensors, optional
          If `return_mapping=True`, return a 1D tensor that indicates the mapping between shuffled
          node IDs and the original node IDs for a homogeneous graph; return a dict of 1D tensors
          whose key is the node type and value is a 1D tensor mapping between shuffled node IDs and
          the original node IDs for each node type for a heterogeneous graph.
      Tensor or dict of tensors, optional
          If `return_mapping=True`, return a 1D tensor that indicates the mapping between shuffled
          edge IDs and the original edge IDs for a homogeneous graph; return a dict of 1D tensors
          whose key is the edge type and value is a 1D tensor mapping between shuffled edge IDs and
          the original edge IDs for each edge type for a heterogeneous graph.
  
      Examples
      --------
      >>> dgl.distributed.partition_graph(g, 'test', 4, num_hops=1, part_method='metis',
      ...                                 out_path='output/',
      ...                                 balance_ntypes=g.ndata['train_mask'],
      ...                                 balance_edges=True)
      >>> (
      ...     g, node_feats, edge_feats, gpb, graph_name, ntypes_list, etypes_list,
      ... ) = dgl.distributed.load_partition('output/test.json', 0)
      """
      # 'coo' is required for partition
      assert "coo" in np.concatenate(
          list(g.formats().values())
      ), "'coo' format should be allowed for partitioning graph."
  
      def get_homogeneous(g, balance_ntypes):
          if g.is_homogeneous:
              sim_g = to_homogeneous(g)
              if isinstance(balance_ntypes, dict):
                  assert len(balance_ntypes) == 1
                  bal_ntypes = list(balance_ntypes.values())[0]
              else:
                  bal_ntypes = balance_ntypes
          elif isinstance(balance_ntypes, dict):
              # Here we assign node types for load balancing.
              # The new node types includes the ones provided by users.
              num_ntypes = 0
              for key in g.ntypes:
                  if key in balance_ntypes:
                      g.nodes[key].data["bal_ntype"] = (
                          F.astype(balance_ntypes[key], F.int32)
                          + num_ntypes
                      )
                      uniq_ntypes = F.unique(balance_ntypes[key])
                      assert np.all(
                          F.asnumpy(uniq_ntypes)
                          == np.arange(len(uniq_ntypes))
                      )
                      num_ntypes += len(uniq_ntypes)
                  else:
                      g.nodes[key].data["bal_ntype"] = (
                          F.ones((g.num_nodes(key),), F.int32, F.cpu())
                          * num_ntypes
                      )
                      num_ntypes += 1
              sim_g = to_homogeneous(g, ndata=["bal_ntype"])
              bal_ntypes = sim_g.ndata["bal_ntype"]
              print(
                  "The graph has {} node types and balance among {} types".format(
                      len(g.ntypes), len(F.unique(bal_ntypes))
                  )
              )
              # We now no longer need them.
              for key in g.ntypes:
                  del g.nodes[key].data["bal_ntype"]
              del sim_g.ndata["bal_ntype"]
          else:
              sim_g = to_homogeneous(g)
              bal_ntypes = sim_g.ndata[NTYPE]
          return sim_g, bal_ntypes
  
      if objtype not in ["cut", "vol"]:
          raise ValueError
  
      if num_parts == 1:
          start = time.time()
          sim_g, balance_ntypes = get_homogeneous(g, balance_ntypes)
          print(
              "Converting to homogeneous graph takes {:.3f}s, peak mem: {:.3f} GB".format(
                  time.time() - start, get_peak_mem()
              )
          )
          assert num_trainers_per_machine >= 1
          if num_trainers_per_machine > 1:
              # First partition the whole graph to each trainer and save the trainer ids in
              # the node feature "trainer_id".
              start = time.time()
              node_parts = metis_partition_assignment(
                  sim_g,
                  num_parts * num_trainers_per_machine,
                  balance_ntypes=balance_ntypes,
                  balance_edges=balance_edges,
                  mode="k-way",
              )
              _set_trainer_ids(g, sim_g, node_parts)
              print(
                  "Assigning nodes to METIS partitions takes {:.3f}s, peak mem: {:.3f} GB".format(
                      time.time() - start, get_peak_mem()
                  )
              )
  
          node_parts = F.zeros((sim_g.num_nodes(),), F.int64, F.cpu())
          parts = {0: sim_g.clone()}
          orig_nids = parts[0].ndata[NID] = F.arange(
              0, sim_g.num_nodes()
          )
          orig_eids = parts[0].edata[EID] = F.arange(
              0, sim_g.num_edges()
          )
          # For one partition, we don't really shuffle nodes and edges. We just need to simulate
          # it and set node data and edge data of orig_id.
          parts[0].ndata["orig_id"] = orig_nids
          parts[0].edata["orig_id"] = orig_eids
          if return_mapping:
              if g.is_homogeneous:
                  orig_nids = F.arange(0, sim_g.num_nodes())
                  orig_eids = F.arange(0, sim_g.num_edges())
              else:
                  orig_nids = {
                      ntype: F.arange(0, g.num_nodes(ntype))
                      for ntype in g.ntypes
                  }
                  orig_eids = {
                      etype: F.arange(0, g.num_edges(etype))
                      for etype in g.canonical_etypes
                  }
          parts[0].ndata["inner_node"] = F.ones(
              (sim_g.num_nodes(),),
              RESERVED_FIELD_DTYPE["inner_node"],
              F.cpu(),
          )
          parts[0].edata["inner_edge"] = F.ones(
              (sim_g.num_edges(),),
              RESERVED_FIELD_DTYPE["inner_edge"],
              F.cpu(),
          )
      elif part_method in ("metis", "random"):
          start = time.time()
          sim_g, balance_ntypes = get_homogeneous(g, balance_ntypes)
          print(
              "Converting to homogeneous graph takes {:.3f}s, peak mem: {:.3f} GB".format(
                  time.time() - start, get_peak_mem()
              )
          )
          if part_method == "metis":
              assert num_trainers_per_machine >= 1
              start = time.time()
              if num_trainers_per_machine > 1:
                  # First partition the whole graph to each trainer and save the trainer ids in
                  # the node feature "trainer_id".
                  node_parts = metis_partition_assignment(
                      sim_g,
                      num_parts * num_trainers_per_machine,
                      balance_ntypes=balance_ntypes,
                      balance_edges=balance_edges,
                      mode="k-way",
                      objtype=objtype,
                  )
                  _set_trainer_ids(g, sim_g, node_parts)
  
                  # And then coalesce the partitions of trainers on the same machine into one
                  # larger partition.
                  node_parts = F.floor_div(
                      node_parts, num_trainers_per_machine
                  )
              else:
                  node_parts = metis_partition_assignment(
                      sim_g,
                      num_parts,
                      balance_ntypes=balance_ntypes,
                      balance_edges=balance_edges,
                      objtype=objtype,
                  )
              print(
                  "Assigning nodes to METIS partitions takes {:.3f}s, peak mem: {:.3f} GB".format(
                      time.time() - start, get_peak_mem()
                  )
              )
          else:
              node_parts = random_choice(num_parts, sim_g.num_nodes())
          start = time.time()
          parts, orig_nids, orig_eids = partition_graph_with_halo(
              sim_g, node_parts, num_hops, reshuffle=True
          )
          print(
              "Splitting the graph into partitions takes {:.3f}s, peak mem: {:.3f} GB".format(
                  time.time() - start, get_peak_mem()
              )
          )
          if return_mapping:
              orig_nids, orig_eids = _get_orig_ids(
                  g, sim_g, orig_nids, orig_eids
              )
      else:
          raise Exception("Unknown partitioning method: " + part_method)
  
      # If the input is a heterogeneous graph, get the original node types and original node IDs.
      # `part' has three types of node data at this point.
      # NTYPE: the node type.
      # orig_id: the global node IDs in the homogeneous version of input graph.
      # NID: the global node IDs in the reshuffled homogeneous version of the input graph.
      if not g.is_homogeneous:
          for name in parts:
              orig_ids = parts[name].ndata["orig_id"]
              ntype = F.gather_row(sim_g.ndata[NTYPE], orig_ids)
              parts[name].ndata[NTYPE] = F.astype(
                  ntype, RESERVED_FIELD_DTYPE[NTYPE]
              )
              assert np.all(
                  F.asnumpy(ntype)
                  == F.asnumpy(parts[name].ndata[NTYPE])
              )
              # Get the original edge types and original edge IDs.
              orig_ids = parts[name].edata["orig_id"]
              etype = F.gather_row(sim_g.edata[ETYPE], orig_ids)
              parts[name].edata[ETYPE] = F.astype(
                  etype, RESERVED_FIELD_DTYPE[ETYPE]
              )
              assert np.all(
                  F.asnumpy(etype)
                  == F.asnumpy(parts[name].edata[ETYPE])
              )
  
              # Calculate the global node IDs to per-node IDs mapping.
              inner_ntype = F.boolean_mask(
                  parts[name].ndata[NTYPE],
                  parts[name].ndata["inner_node"] == 1,
              )
              inner_nids = F.boolean_mask(
                  parts[name].ndata[NID],
                  parts[name].ndata["inner_node"] == 1,
              )
              for ntype in g.ntypes:
                  inner_ntype_mask = inner_ntype == g.get_ntype_id(
                      ntype
                  )
                  typed_nids = F.boolean_mask(
                      inner_nids, inner_ntype_mask
                  )
                  # inner node IDs are in a contiguous ID range.
                  expected_range = np.arange(
                      int(F.as_scalar(typed_nids[0])),
                      int(F.as_scalar(typed_nids[-1])) + 1,
                  )
                  assert np.all(F.asnumpy(typed_nids) == expected_range)
              # Calculate the global edge IDs to per-edge IDs mapping.
              inner_etype = F.boolean_mask(
                  parts[name].edata[ETYPE],
                  parts[name].edata["inner_edge"] == 1,
              )
              inner_eids = F.boolean_mask(
                  parts[name].edata[EID],
                  parts[name].edata["inner_edge"] == 1,
              )
              for etype in g.canonical_etypes:
                  inner_etype_mask = inner_etype == g.get_etype_id(
                      etype
                  )
                  typed_eids = np.sort(
                      F.asnumpy(
                          F.boolean_mask(inner_eids, inner_etype_mask)
                      )
                  )
                  assert np.all(
                      typed_eids
                      == np.arange(
                          int(typed_eids[0]), int(typed_eids[-1]) + 1
                      )
                  )
  
      os.makedirs(out_path, mode=0o775, exist_ok=True)
      tot_num_inner_edges = 0
      out_path = os.path.abspath(out_path)
  
      # With reshuffling, we can ensure that all nodes and edges are reshuffled
      # and are in contiguous ID space.
      if num_parts > 1:
          node_map_val = {}
          edge_map_val = {}
          for ntype in g.ntypes:
              ntype_id = g.get_ntype_id(ntype)
              val = []
              node_map_val[ntype] = []
              for i in parts:
                  inner_node_mask = _get_inner_node_mask(
                      parts[i], ntype_id
                  )
                  val.append(
                      F.as_scalar(
                          F.sum(F.astype(inner_node_mask, F.int64), 0)
                      )
                  )
                  inner_nids = F.boolean_mask(
                      parts[i].ndata[NID], inner_node_mask
                  )
                  node_map_val[ntype].append(
                      [
                          int(F.as_scalar(inner_nids[0])),
                          int(F.as_scalar(inner_nids[-1])) + 1,
                      ]
                  )
              val = np.cumsum(val).tolist()
              assert val[-1] == g.num_nodes(ntype)
          for etype in g.canonical_etypes:
              etype_id = g.get_etype_id(etype)
              val = []
              edge_map_val[etype] = []
              for i in parts:
                  inner_edge_mask = _get_inner_edge_mask(
                      parts[i], etype_id
                  )
                  val.append(
                      F.as_scalar(
                          F.sum(F.astype(inner_edge_mask, F.int64), 0)
                      )
                  )
                  inner_eids = np.sort(
                      F.asnumpy(
                          F.boolean_mask(
                              parts[i].edata[EID], inner_edge_mask
                          )
                      )
                  )
                  edge_map_val[etype].append(
                      [int(inner_eids[0]), int(inner_eids[-1]) + 1]
                  )
              val = np.cumsum(val).tolist()
              assert val[-1] == g.num_edges(etype)
      else:
          node_map_val = {}
          edge_map_val = {}
          for ntype in g.ntypes:
              ntype_id = g.get_ntype_id(ntype)
              inner_node_mask = _get_inner_node_mask(parts[0], ntype_id)
              inner_nids = F.boolean_mask(
                  parts[0].ndata[NID], inner_node_mask
              )
              node_map_val[ntype] = [
                  [
                      int(F.as_scalar(inner_nids[0])),
                      int(F.as_scalar(inner_nids[-1])) + 1,
                  ]
              ]
          for etype in g.canonical_etypes:
              etype_id = g.get_etype_id(etype)
              inner_edge_mask = _get_inner_edge_mask(parts[0], etype_id)
              inner_eids = F.boolean_mask(
                  parts[0].edata[EID], inner_edge_mask
              )
              edge_map_val[etype] = [
                  [
                      int(F.as_scalar(inner_eids[0])),
                      int(F.as_scalar(inner_eids[-1])) + 1,
                  ]
              ]
  
          # Double check that the node IDs in the global ID space are sorted.
          for ntype in node_map_val:
              val = np.concatenate(
                  [np.array(l) for l in node_map_val[ntype]]
              )
              assert np.all(val[:-1] <= val[1:])
          for etype in edge_map_val:
              val = np.concatenate(
                  [np.array(l) for l in edge_map_val[etype]]
              )
              assert np.all(val[:-1] <= val[1:])
  
      start = time.time()
      ntypes = {ntype: g.get_ntype_id(ntype) for ntype in g.ntypes}
      etypes = {
          etype: g.get_etype_id(etype) for etype in g.canonical_etypes
      }
      part_metadata = {
          "graph_name": graph_name,
          "num_nodes": g.num_nodes(),
          "num_edges": g.num_edges(),
          "part_method": part_method,
          "num_parts": num_parts,
          "halo_hops": num_hops,
          "node_map": node_map_val,
          "edge_map": edge_map_val,
          "ntypes": ntypes,
          "etypes": etypes,
      }
      for part_id in range(num_parts):
          part = parts[part_id]
  
          # Get the node/edge features of each partition.
          node_feats = {}
          edge_feats = {}
          if num_parts > 1:
              for ntype in g.ntypes:
                  ntype_id = g.get_ntype_id(ntype)
                  # To get the edges in the input graph, we should use original node IDs.
                  # Both orig_id and NID stores the per-node-type IDs.
                  ndata_name = "orig_id"
                  inner_node_mask = _get_inner_node_mask(part, ntype_id)
                  # This is global node IDs.
                  local_nodes = F.boolean_mask(
                      part.ndata[ndata_name], inner_node_mask
                  )
                  if len(g.ntypes) > 1:
                      # If the input is a heterogeneous graph.
                      local_nodes = F.gather_row(
                          sim_g.ndata[NID], local_nodes
                      )
                      print(
                          "part {} has {} nodes of type {} and {} are inside the partition".format(
                              part_id,
                              F.as_scalar(
                                  F.sum(
                                      part.ndata[NTYPE] == ntype_id, 0
                                  )
                              ),
                              ntype,
                              len(local_nodes),
                          )
                      )
                  else:
                      print(
                          "part {} has {} nodes and {} are inside the partition".format(
                              part_id,
                              part.num_nodes(),
                              len(local_nodes),
                          )
                      )
  
                  for name in g.nodes[ntype].data:
                      if name in [NID, "inner_node"]:
                          continue
                      node_feats[ntype + "/" + name] = F.gather_row(
                          g.nodes[ntype].data[name], local_nodes
                      )
  
              for etype in g.canonical_etypes:
                  etype_id = g.get_etype_id(etype)
                  edata_name = "orig_id"
                  inner_edge_mask = _get_inner_edge_mask(part, etype_id)
                  # This is global edge IDs.
                  local_edges = F.boolean_mask(
                      part.edata[edata_name], inner_edge_mask
                  )
                  if not g.is_homogeneous:
                      local_edges = F.gather_row(
                          sim_g.edata[EID], local_edges
                      )
                      print(
                          "part {} has {} edges of type {} and {} are inside the partition".format(
                              part_id,
                              F.as_scalar(
                                  F.sum(
                                      part.edata[ETYPE] == etype_id, 0
                                  )
                              ),
                              etype,
                              len(local_edges),
                          )
                      )
                  else:
                      print(
                          "part {} has {} edges and {} are inside the partition".format(
                              part_id,
                              part.num_edges(),
                              len(local_edges),
                          )
                      )
                  tot_num_inner_edges += len(local_edges)
  
                  for name in g.edges[etype].data:
                      if name in [EID, "inner_edge"]:
                          continue
                      edge_feats[
                          _etype_tuple_to_str(etype) + "/" + name
                      ] = F.gather_row(
                          g.edges[etype].data[name], local_edges
                      )
          else:
              for ntype in g.ntypes:
                  if len(g.ntypes) > 1:
                      ndata_name = "orig_id"
                      ntype_id = g.get_ntype_id(ntype)
                      inner_node_mask = _get_inner_node_mask(
                          part, ntype_id
                      )
                      # This is global node IDs.
                      local_nodes = F.boolean_mask(
                          part.ndata[ndata_name], inner_node_mask
                      )
                      local_nodes = F.gather_row(
                          sim_g.ndata[NID], local_nodes
                      )
                  else:
                      local_nodes = sim_g.ndata[NID]
                  for name in g.nodes[ntype].data:
                      if name in [NID, "inner_node"]:
                          continue
                      node_feats[ntype + "/" + name] = F.gather_row(
                          g.nodes[ntype].data[name], local_nodes
                      )
              for etype in g.canonical_etypes:
                  if not g.is_homogeneous:
                      edata_name = "orig_id"
                      etype_id = g.get_etype_id(etype)
                      inner_edge_mask = _get_inner_edge_mask(
                          part, etype_id
                      )
                      # This is global edge IDs.
                      local_edges = F.boolean_mask(
                          part.edata[edata_name], inner_edge_mask
                      )
                      local_edges = F.gather_row(
                          sim_g.edata[EID], local_edges
                      )
                  else:
                      local_edges = sim_g.edata[EID]
                  for name in g.edges[etype].data:
                      if name in [EID, "inner_edge"]:
                          continue
                      edge_feats[
                          _etype_tuple_to_str(etype) + "/" + name
                      ] = F.gather_row(
                          g.edges[etype].data[name], local_edges
                      )
          # delete `orig_id` from ndata/edata
          del part.ndata["orig_id"]
          del part.edata["orig_id"]
  
          part_dir = os.path.join(out_path, "part" + str(part_id))
          node_feat_file = os.path.join(part_dir, "node_feat.dgl")
          edge_feat_file = os.path.join(part_dir, "edge_feat.dgl")
          part_graph_file = os.path.join(part_dir, "graph.dgl")
          part_metadata["part-{}".format(part_id)] = {
              "node_feats": os.path.relpath(node_feat_file, out_path),
              "edge_feats": os.path.relpath(edge_feat_file, out_path),
              "part_graph": os.path.relpath(part_graph_file, out_path),
          }
          os.makedirs(part_dir, mode=0o775, exist_ok=True)
          save_tensors(node_feat_file, node_feats)
          save_tensors(edge_feat_file, edge_feats)
  
          sort_etypes = len(g.etypes) > 1
          _save_graphs(
              part_graph_file,
              [part],
              formats=graph_formats,
              sort_etypes=sort_etypes,
          )
      print(
          "Save partitions: {:.3f} seconds, peak memory: {:.3f} GB".format(
              time.time() - start, get_peak_mem()
          )
      )
  
      _dump_part_config(f"{out_path}/{graph_name}.json", part_metadata)
  
      num_cuts = sim_g.num_edges() - tot_num_inner_edges
      if num_parts == 1:
          num_cuts = 0
      print(
          "There are {} edges in the graph and {} edge cuts for {} partitions.".format(
              g.num_edges(), num_cuts, num_parts
          )
      )
  
      if return_mapping:
          return orig_nids, orig_eids
  
imports: import json
  import logging
  import os
  import time
  import numpy
  import torch
  from ..None import backend
  from ..base import DGLError, EID, ETYPE, NID, NTYPE
  from ..convert import to_homogeneous
  from ..data.utils import load_graphs, load_tensors, save_graphs, save_tensors
  from ..partition import get_peak_mem, metis_partition_assignment, partition_graph_with_halo
  from ..random import choice
  from ..transforms import sort_csc_by_tag, sort_csr_by_tag
  from .constants import DEFAULT_ETYPE, DEFAULT_NTYPE
  from .graph_partition_book import _etype_str_to_tuple, _etype_tuple_to_str, RangePartitionBook
label_desc: Use image node_id 13 for calling a global function with example usage: partition_graph(g, graph_name, num_parts, out_path, num_hops, part_method, balance_ntypes, balance_edges, return_mapping, num_trainers_per_machine, objtype, graph_formats) and returns: sim_g,  bal_ntypes, orig_nids,  orig_eids